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Lottery
حَسَبَ الطَّلَب
ordered ADJ
ordered
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered FIN (relations)
ordered
ordered
ordered
ordered
ordered (to)
ordered (to)
ordered (to)
ordered (to)
ordered (to)
ordered (to)
ordered WIRTSCH
be ordered VERB
be ordered
be ordered
ordered set SUBST COMPUT
ordered set
well-ordered ADJ
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
well-ordered
be well-ordered VERB
be well-ordered
be well-ordered
be well-ordered
be well-ordered
cluster ordered dither SUBST COMPUT
cluster ordered dither
partially ordered set COMPUT
partially ordered set
quantity reserved on quantity ordered WIRTSCH
order VERB
order <an order; orders> SUBST
order WIRTSCH (relations)
طَلَبٌ تِجَارِيّ, لِبِضَاعَةٍ إلخ
order COMPUT
أَمْر جمعه: أوَامِر
order COMPUT
order VERB
order <an order; orders> SUBST
order WIRTSCH (liness)
order COMPUT
order BIO
رُتْبَة <رُتَب>
اِسْتِنَابَة قَضَائِيّة
order VERB
order COMPUT
أَمَرَ جمعه: أوَامِر
order COMPUT
order COMPUT
order SPORT
order SUBST
order VERB
order BIO
order SUBST
order COMPUT
order
Present
Iorder
youorder
he/she/itorders
weorder
youorder
theyorder
Past
Iordered
youordered
he/she/itordered
weordered
youordered
theyordered
Present Perfect
Ihaveordered
youhaveordered
he/she/ithasordered
wehaveordered
youhaveordered
theyhaveordered
Past Perfect
Ihadordered
youhadordered
he/she/ithadordered
wehadordered
youhadordered
theyhadordered
PONS OpenDict

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Einsprachige Beispiele (nicht von der PONS Redaktion geprüft)
In contrast to the structure of a partially ordered set, the relation lies in the future of is in general not transitive.
en.wikipedia.org
This partially ordered set is always a distributive lattice.
en.wikipedia.org
A lattice is a partially ordered set that is both a meet- and join-semilattice with respect to the same partial order.
en.wikipedia.org
This definition is extendable to subsets of any partially ordered set.
en.wikipedia.org
This definition assigns a representative to every cardinal number even when not every set can be well-ordered (an assumption equivalent to the axiom of choice).
en.wikipedia.org